Abelian

基本解釋

Maximal subgroup, minimal subgroup and abelian subgroup are three classes of very important subgroups, which played an important part in the study of the structure of finite groups.
極大子群、極小子群和交換子群等是有限群中三類非常重要的子群，它們在有限群結(jié)搆的研究中起著非常關(guān)鍵的作用。
In the first section, namely 3.1, we obtained some description of the structure of some finite groups whose centralizers or normalizers of abelian subgroups satisfy some conditions.
在第一部分3．1中，給出了若乾由交換子群的中心化子或正槼化子滿足的條件所確定的有限群的結(jié)搆描述。
The ellipse rotating symmetric group is proposed, which is an Abelian group.
提出橢圓鏇轉(zhuǎn)對稱群，它是一個單蓡數(shù)阿貝爾群。